Mon, 16 Mar 2015 15:30:00 +0000 |
paulson |
The factorial function, "fact", now has type "nat => 'a"
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Tue, 10 Mar 2015 15:20:40 +0000 |
paulson |
Removal of the file HOL/Number_Theory/Binomial!! And class field_char_0 now declared in Int.thy
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Sun, 02 Nov 2014 18:21:45 +0100 |
wenzelm |
modernized header uniformly as section;
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Sat, 05 Jul 2014 11:01:53 +0200 |
haftmann |
prefer ac_simps collections over separate name bindings for add and mult
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Fri, 04 Jul 2014 20:18:47 +0200 |
haftmann |
reduced name variants for assoc and commute on plus and mult
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Thu, 06 Feb 2014 23:09:22 +0000 |
paulson |
tidied
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Mon, 03 Feb 2014 00:22:48 +0000 |
paulson |
fixed indentation
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Sun, 02 Feb 2014 21:48:28 +0000 |
paulson |
new lemmas involving phi from Lehmer AFP entry
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Sun, 02 Feb 2014 19:15:25 +0000 |
paulson |
Number_Theory: prime is no longer overloaded, but only for nat. Automatic coercion to int enabled.
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Sat, 01 Feb 2014 00:32:32 +0000 |
paulson |
version of Fermat's Theorem for type nat
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Thu, 30 Jan 2014 10:00:53 +0100 |
haftmann |
more direct simplification rules for 1 div/mod numeral;
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Wed, 29 Jan 2014 15:40:33 +0000 |
paulson |
minor adjustments
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Fri, 29 Nov 2013 08:26:45 +0100 |
traytel |
set_comprehension_pointfree simproc causes to many surprises if enabled by default
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Tue, 19 Nov 2013 10:05:53 +0100 |
haftmann |
eliminiated neg_numeral in favour of - (numeral _)
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Thu, 08 Nov 2012 11:59:48 +0100 |
bulwahn |
adjusting proofs as the set_comprehension_pointfree simproc breaks some existing proofs
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Tue, 27 Mar 2012 15:53:48 +0200 |
huffman |
remove redundant lemma
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Sat, 10 Sep 2011 23:27:32 +0200 |
wenzelm |
misc tuning;
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Sun, 13 Mar 2011 22:55:50 +0100 |
wenzelm |
tuned headers;
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Thu, 13 Jan 2011 23:50:16 +0100 |
wenzelm |
eliminated global prems;
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Mon, 26 Apr 2010 11:34:19 +0200 |
haftmann |
dropped group_simps, ring_simps, field_eq_simps
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Mon, 01 Mar 2010 13:40:23 +0100 |
haftmann |
replaced a couple of constsdefs by definitions (also some old primrecs by modern ones)
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Tue, 01 Sep 2009 15:39:33 +0200 |
haftmann |
some reorganization of number theory
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